Question

In: Finance

In a daily meeting, the Chief Financial Officer (CFO) gave Ari the following table of market...

In a daily meeting, the Chief Financial Officer (CFO) gave Ari the following table of market rates:

Spot exchange rate: Yen 106/$

U.S. dollar interest rate per annum 10%

Japanese Yen interest rate per annum 6%

and told Ari that the company’s financial analyst expected the Japanese Yen to depreciate against the U.S. dolla rby 3.46%in 90 days.Assume there are 360 days in a year, and all interest rates are simple interest rates.If the financial analyst’s prediction about the US dollar and Japanese Yen turned out to be true:

1) What would the spot exchange rate (Yen/$) be in 90 days?

2) Would Ari make a profit by borrowing 1 million US dollar and investing in the money markets? If yes, how much profit would Ari realise in 90 days? If no, explain why.

Solutions

Expert Solution

1) Spot Exchange Rate in 90 Days
= Current Spot Rate * (1 + Japanese Yen Interest Rate for 90 Days) / (1 + U.S. Dollar Interest Rate for 90Days)
= Yen 106 * (1 + 6%*90/360) / (1 + 10%*90/360)
= Yen 106 * (1 + 1.5%) / (1 + 2.5%)
= Yen 106 * (1.015) / (1.025)
= Yen 104.9658
2) Actual Price of Japanese Yen in 90 Days is depreciated by 3.46% against $.
That means price of Yen will be more.
Actual Price of Japanese Yen in 90 Days
= Yen 106 + 3.46%
= Yen 109.6676
Actual Price (Yen 109.6676) > Thoretical Price (Yen 104.9658)
Therefore, arbitrage profit will be made if money borrowed in Yen.
But Ari borrows in $, therefore he will realise a loss as follows.
1) Borrow $1,000,000 @ 10% and convert in into Yen @ Yen 106/$
2) We will Receive Yen 106,000,000 ($1,000,000 * Yen 106)
3) Invest Yen 106,000,000 @ 6%
4) After 90 Days investment have value of Yen 107,590,000 (Yen 106,000,000*(1+6%*90/360))
5) Convert Yen 107,590,000 @ 90 Days Spot Rate i.e. Yen 109.6676 / $
6) We will receive $981,055.48 (Yen 107,590,000 / Yen 109.6676)
7) After 90 Days Borrowed Amount will be $1,025,000 ($1,000,000*(1+10%*90/360))
8) Arbitrage Loss will be $43,944.52($1,025,000 - $981,055.48)

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